The C++ numerics library includes common mathematical functions and types, as well as optimized numeric arrays and support for random number generation.
The header <cmath>
provides standard C library mathematical functions such as std::fabs
, std::sqrt
, and std::sin
.
The header <cmath>
also provides several mathematical special functions such as std::beta
, std::hermite
, and std::cyl_bessel_i
.
The header <numbers>
provides several mathematical constants, such as std::numbers::pi
or std::numbers::sqrt2
.
Defined in header <complex> |
|
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a complex number type (class template) |
Defined in header <valarray> |
|
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numeric arrays, array masks and array slices (class template) |
The header <numeric>
provides numeric algorithms below:
Defined in header <numeric> |
|
---|---|
(C++17) | constexpr function template returning the greatest common divisor of two integers (function template) |
(C++17) | constexpr function template returning the least common multiple of two integers (function template) |
Defined in header <numeric> |
|
---|---|
(C++20) | midpoint between two numbers or pointers (function template) |
Defined in header <cmath> |
|
(C++20) | linear interpolation function (function) |
Defined in header <numeric> |
|
---|---|
(C++11) | fills a range with successive increments of the starting value (function template) |
(C++23) | fills a range with successive increments of the starting value (niebloid) |
sums up or folds a range of elements (function template) |
|
(C++17) | similar to std::accumulate , except out of order (function template) |
(C++17) | applies an invocable, then reduces out of order (function template) |
computes the inner product of two ranges of elements (function template) |
|
computes the differences between adjacent elements in a range (function template) |
|
computes the partial sum of a range of elements (function template) |
|
(C++17) | similar to std::partial_sum , includes the ith input element in the ith sum (function template) |
(C++17) | similar to std::partial_sum , excludes the ith input element from the ith sum (function template) |
(C++17) | applies an invocable, then calculates inclusive scan (function template) |
(C++17) | applies an invocable, then calculates exclusive scan (function template) |
The header <random>
defines pseudo-random number generators and numerical distributions. The header <cstdlib>
also includes C-style random number generation via std::srand
and std::rand
.
The header <cfenv>
defines flags and functions related to exceptional floating-point state, such as overflow and division by zero.
The header <bit>
provides several function templates to access, manipulate, and process individual bits and bit sequences.
Defined in header <bit> |
|
---|---|
Defined in namespace std |
|
(C++20) | reinterpret the object representation of one type as that of another (function template) |
(C++23) | reverses the bytes in the given integer value (function template) |
(C++20) | checks if a number is an integral power of two (function template) |
(C++20) | finds the smallest integral power of two not less than the given value (function template) |
(C++20) | finds the largest integral power of two not greater than the given value (function template) |
(C++20) | finds the smallest number of bits needed to represent the given value (function template) |
(C++20) | computes the result of bitwise left-rotation (function template) |
(C++20) | computes the result of bitwise right-rotation (function template) |
(C++20) | counts the number of consecutive 0 bits, starting from the most significant bit (function template) |
(C++20) | counts the number of consecutive 1 bits, starting from the most significant bit (function template) |
(C++20) | counts the number of consecutive 0 bits, starting from the least significant bit (function template) |
(C++20) | counts the number of consecutive 1 bits, starting from the least significant bit (function template) |
(C++20) | counts the number of 1 bits in an unsigned integer (function template) |
(C++20) | indicates the endianness of scalar types (enum) |
C documentation for Numerics |
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